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Kirchoffs loop rule for a rlc circuit the voltage vl across an inductor l is given by vl l 1 d dt i at td where it is the current which depends upon time t. The voltage across the inductor and capacitor is 1200 volts while the applied voltage is only 120 volts.

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Since the current is common to all three components it is used as the horizontal reference when constructing a voltage triangle.

Series resonant voltage across capacitor. If an inductor is connected across a charged capacitor the voltage across the. In a series rlc circuit at resonance the magnitude of the voltage developed across the capacitor a is always zero b can never be greater than the input voltage c can be greater than the input voltage however it is 900 out of phase with the input voltage d can be greater than the input voltage and is in phase with the input voltage. This is quite impressive for a power supply that only generates 1 volt.
At resonance in series rlc circuit both inductive and capacitive reactance cancel each other and we know that in series circuit the current flowing through all the elements is same so the voltage across inductor and capacitor is equal in magnitude and opposite in direction and thereby they cancel each other. According to spice the voltage across the capacitor and inductor reaches a peak somewhere around 70 volts. Series resonance isnt generally referred to as voltage resonance but the expression probably comes from the fact that at resonance the voltage drop across the inductive component of a.
A series resonance network consisting of a resistor of 30w a capacitor of 2uf and an inductor of 20mh is connected across a sinusoidal supply voltage which has a constant output of 9 volts at all frequencies. A series resonant circuit has 10v peak across it when at resonance. Needless to say caution is in order when experimenting with circuits such as this.
The voltage across the capacitor c is vc 2 q at td c where the charge qt depends upon time. This seemingly impossible condition is caused by the interaction between the capacitor and inductor. A capacitor stores energy in the electric field e between its plates depending on the voltage across it and an inductor stores energy in its magnetic field b depending on the current through it.
As an example in the series resonant circuit of figure 5 the voltage across x l and x c is much higher than the applied total voltage. The voltage across the capacitor will be about. At that frequency the resistance of the coil is approximately 4w and the q factor is calculated as 100.
Find a new phenomena called resonance in the series rlc circuit. An lc circuit oscillating at its natural resonant frequency can store electrical energysee the animation. In a series rlc circuit containing a resistor an inductor and a capacitor the source voltage v s is the phasor sum made up of three components v r v l and v c with the current common to all three.

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